In this well-written presentation, motivated by numerous examples and problems, the authors introduce the basic theory of braid groups, highlighting several definitions that show their equivalence; this is followed by a treatment of the relationship between braids, knots and links. Important results then treat the linearity and orderability of the subject. Relevant additional material is included in five large appendices. Braid Groups will serve graduate students and a number of mathematicians coming from diverse disciplines.

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152 primary books

#247 in Graduate Texts in Mathematics

Graduate Texts in Mathematics is a 152-book series with 154 primary works first released in 1899 with contributions by G. Takeuti, W M Zaring, and John C. Oxtoby.

#1
Introduction to Axiomatic Set Theory
#2
Measure and Category: A Survey of the Analogies between Topological and Measure Spaces
#4
A Course in Homological Algebra
#5
Category Theory
#7
A Course in Arithmetic
#9
Introduction to Lie Algebras and Representation Theory
#11
Functions of One Complex Variable
#13
Rings and Categories of Modules
#18
Measure theory
#19
A Hilbert Space Problem Book
#20
Fibre Bundles
#21
Linear Algebraic Groups

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